|
Search: id:A136091
|
|
|
| A136091 |
|
Son primes of order 14. |
|
+0
11
|
|
| 5, 11, 17, 41, 71, 89, 101, 137, 149, 167, 197, 239, 251, 257, 269, 317, 347, 401, 431, 449, 461, 521, 569, 617, 641, 659, 677, 701, 719, 839, 881, 1031, 1049, 1091, 1109, 1277, 1289, 1367, 1427, 1439, 1487, 1499, 1571, 1601, 1637, 1667, 1721, 1847, 1871
(list; graph; listen)
|
|
|
OFFSET
|
1,1
|
|
|
COMMENT
|
For smallest son primes of order n see A136027 (also definition). For son primes of order 1 see A023208. For son primes of order 2 see A023218. For son primes of order 3 see A023225. For son primes of order 4 see A023235. For son primes of order 5 see A136082. For son primes of order 6 see A136083. For son primes of order 7 see A136084. For son primes of order 8 see A136085. For son primes of order 9 see A136086. For son primes of order 10 see A136087. For son primes of order 11 see A136088. For son primes of order 12 see A136089. For son primes of order 13 see A136090
|
|
MATHEMATICA
|
n = 14; a = {}; Do[If[PrimeQ[(Prime[k] - 2n)/(2n + 1)], AppendTo[a, (Prime[k] - 2n)/(2n + 1)]], {k, 1, 1000}]; a
|
|
CROSSREFS
|
Cf. A023208, A023218, A023225, A023235, A094524, A136019, A136020, A136026, A136027, A023208, A136082, A136083, A136084, A136085, A136086, A136087, A136088, A136089, A136090.
Adjacent sequences: A136088 A136089 A136090 this_sequence A136092 A136093 A136094
Sequence in context: A085634 A088903 A094205 this_sequence A022004 A095183 A018730
|
|
KEYWORD
|
nonn
|
|
AUTHOR
|
Artur Jasinski (grafix(AT)csl.pl), Dec 12 2007
|
|
|
Search completed in 0.002 seconds
|
